Hpt⇔{x3+3xy2−6xy+3x+49=03x2−24xy+3y2−30y+75x+27=0⇒x3+3xy2+3y2−30xy+3x2−30y+78x+76=0
⇔(3xy2+3y2)−(30xy+30y)+(x3+3x2+78x+76)=0
⇔3y2(x+1)−30y(x+1)+(x2+2x+76)(x+1)=0
⇔(x+1)(3y2−30y+x2+2x+76)=0
Suy ra 2 TH:TH1:x=-1
TH2:3(y−5)2+(x+1)2=0⇔{x=−1y=5
Vậy.....
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